In Sections  and  we constructed families of Borchers triples
more or less operator-algebraically. Such a construction was also useful for the argument of strict locality
for one case (Section ). However, we still have to show that the resulting
nets of von Neumann algebras are really new, or more desirably have nontrivial interaction
and for this purpose the previous presentation is not very convenient. Fortunately, it turns out
that the nets are accompanied by (wedge-local) quantum fields which create one-particle states
and the scattering process can be calculated [1]}. We follow the notations of [2]}.
The author expects that this field presentation would help to prove strict locality for the construction
in Section .
